Final answer:
To compute the solution of the system using Cramer's rule, identify the coefficients of the variables, calculate determinants, and use the formulas for x and y.
Step-by-step explanation:
To compute the solution of the system using Cramer's rule, we first need to identify the coefficients of the variables in each equation. Let's assume the system of equations is:
a1x + b1y = c1
a2x + b2y = c2
The determinant of the coefficients, D, is calculated as follows:
D = a1b2 - a2b1
The determinant of the first variable, Dx, is calculated by replacing the coefficients of x with the constants:
Dx = c1b2 - c2b1
The determinant of the second variable, Dy, is calculated by replacing the coefficients of y with the constants:
Dy = a1c2 - a2c1
The solution for x is given by x = Dx / D, and the solution for y is given by y = Dy / D.